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Analysis of both pulsatile and streamline blood flow patterns during aerobic and resistance exercise

机译:有氧运动和阻力运动期间的搏动性和流线型血流模式分析

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Blood flow-induced endothelial shear stress (ESS) during aerobic (AX) and resistance (RX) exercise can regulate endothelial function. However, non-invasive in vivo ESS estimation is normally obtained only according to Poiseuille's laws for streamline flow, rather than using Womersley's approximation for pulsatile flows. Here, we sought to determine brachial and femoral artery blood flow patterns, based on ESS, flow direction, and flow turbulence, using both pulsatile and streamline flow approximations during low- and moderate-intensity AX and RX. We performed high-resolution ultrasound imaging and Doppler peak blood flow velocity (V) measurements of the brachial and femoral arteries in eight young, healthy men during rest and two intensities of AX and RX at 40 and 70% of VO2max and 1-RM, respectively. Microhematocrit measurement was used to determine blood density (q) and viscosity (l). ESS was calculated using Poiseuille's law, ESS = 2l 9 SR (V/artery diameter), and Womersley's approximation, ESS = 2 Kl 9 SR, where K is a function of Womersley's parameter a. Turbulence was determined using Reynolds number (Re). Re was calculated using Re = V 9 artery diameter 9 q/l and normalized to resting steady-state values (nRe). ESS increases in a dosedependent manner in the femoral and brachial arteries during both AX and RX when using either streamline or pulsatile approximations. However, our findings indicate that ESS is underestimated when using Poiseuille's law. Secondly, turbulence increases in conduit arteries with exercise intensity in a dose-dependent manner in both retrograde and antegrade flows during both AX and RX.
机译:有氧(AX)和阻力(RX)运动期间血流诱导的内皮剪切应力(ESS)可以调节内皮功能。然而,非侵入性体内ESS估算通常仅根据泊厄依耶尔定律来简化流线,而不是使用沃默斯利近似法进行脉动流。在这里,我们试图在低强度和中等强度AX和RX期间使用脉动流线和流线流近似值,基于ESS,流向和流湍流来确定肱和股动脉的血流模式。我们对8位健康的年轻男性在休息时以及在VO2max和1-RM分别为40%和70%时的两种AX和RX强度进行了高分辨率超声成像和多普勒峰值血流速度(V)测量,分别。微量血细胞比容测量用于确定血液密度(q)和粘度(l)。 ESS是使用Poiseuille定律ESS = 2l 9 SR(V /动脉直径)和Womersley近似值ESS = 2 Kl 9 SR计算的,其中K是Womersley参数a的函数。使用雷诺数(Re)确定湍流。使用Re = V 9动脉直径9 q / l计算Re,并将其归一化为静息稳态值(nRe)。当使用流线或搏动近似法时,在AX和RX期间,ESS和股动脉中的ESS剂量依赖性增加。但是,我们的发现表明,在使用Poiseuille定律时,ESS被低估了。其次,在AX和RX的逆行和顺行流中,导管动脉的湍流随运动强度的增加而呈剂量依赖性。

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